Definition of Inverses

1. Noun. (plural of inverse) ¹

2. Verb. (third-person singular of inverse) ¹

¹ Source: wiktionary.com

Definition of Inverses

1. inverse [v] - See also: inverse

Lexicographical Neighbors of Inverses

inverse limit
inverse matrices
inverse matrix
inverse ocular bobbing
inverse square law
inverse symmetry
inverse syntropy
inverse system
inverse trigonometric function
inverse trigonometric functions
inverse video
inversed
inversed jaw-winking syndrome
inversely
inversely proportional
inverses (current term)
inversing
inversion heterozygote
inversion of chromosomes
inversion of control
inversion of the uterus
inversion pair
inversion pairs
inversion recovery
inversion table
inversion tables
inversion therapy
inversionless
inversions

Literary usage of Inverses

Below you will find example usage of this term as found in modern and/or classical literature:

1. Discrete Oscillation Theory by Ravi P. Agarwal (2005)
"Moore-Penrose inverses Moore-Penrose inverses are one of the most important ... For this reason we offer here a short overview of these inverses in the ..."

2. Proceedings of the Cambridge Philosophical Society by Cambridge Philosophical Society (1892)
"... and other inverses of Conic Sections. By RS COLE. (4) Some experiments on liquid electrodes in vacuum tuba. By C. CHREE, MA, Fellow of King's College. ..."

3. Plane Trigonometry with Practical Applications by Leonard Eugene Dickson (1922)
"CHAPTER XI GRAPHS OF THE TRIGONOMETRIC FUNCTIONS AND THEIR inverses, RADIANS 106. Line representations of the trigonometric functions. ..."

4. Mathematical Questions and Solutions by W. J. C. Miller (1882)
"tential is defined аз above, save that the product of the logarithms of the two distances is substituted in place of the product of their inverses, ..."

5. The Elements of Geometry by George Bruce Halsted (1886)
"On Proving inverses. 31. Often in geometry when the inverse, or its equivalent, the obverse, of a theorem, is true, it has to be proved geometrically quite ..."

6. A Sequel to the First Six Books of the Elements of Euclid, Containing an by John Casey, Euclid (1904)
"Through P draw any two lines : these lines will cut the concentric system orthogonally, and therefore their inverses, which will be two circles passing ..."

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